Heesang Park

activity

20082026

p_{g} = 1

and

q = 0

7 citations · 21 across the 14 of their papers we have counts for

collaborators

Showing 2009 · math.AGShow all

3 papers · 2 filters

math.AG2009

A complex surface of general type with $p_{g} = 0$ , $K^{2} = 4$ , and $π_{1} = Z /2 Z$

Heesang Park

We construct a minimal complex surface of general type with $p_{g} = 0$ , $K^{2} = 4$ , and $π_{1} = Z /2 Z$ using a rational blow-down surgery and a $Q$ -Gorenstein smo…

math.AG2009★ 1 cited

A simply connected surface of general type with $p_{g} = 1$ , $q = 0$ , and $K^{2} = 8$

Heesang Park, Jongil Park, Dongsoo Shin

We construct a new family of simply connected minimal complex surfaces with $p_{g} = 1$ , $q = 0$ , and $K^{2} = 8$ using a $Q$ -Gorenstein smoothing theory.

math.AG2009★ 7 cited

Surfaces of general type with $p_{g} = 1$ and $q = 0$

Heesang Park, Jongil Park, Dongsoo Shin

In this paper we construct a new family of simply connected minimal complex surfaces of general type with $p_{g} = 1$ , $q = 0$ , and $K^{2} = 3, 4, 5, 6, 8$ using a $Q$ -Gorenstein sm…

A complex surface of general type with pg​=0, K2=4, and π1​=Z/2Z

A simply connected surface of general type with pg​=1, q=0, and K2=8

Surfaces of general type with pg​=1 and q=0

A complex surface of general type with $p_{g} = 0$ , $K^{2} = 4$ , and $π_{1} = Z /2 Z$

A simply connected surface of general type with $p_{g} = 1$ , $q = 0$ , and $K^{2} = 8$

Surfaces of general type with $p_{g} = 1$ and $q = 0$